Here, we compare the pore statistics of the three classes of Debye random media in 2D and 3D. Following Torquato [1]}, [2]}, we find that the pore-size probability density function \(P(\delta )\)  for Debye random media approximated by overlapping, polydisperse spheres in 2D is given by
\(P(\delta ) = &&\frac{2\pi \rho }{\phi _1}(\langle R \rangle + \delta ) \times \nonumber \\&&\hspace{-28.45274pt}\exp \left[ -\pi \rho (\delta ^2 + 2\delta \langle R \rangle + 2\langle R \rangle ^2) \right].\) 
